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Physics, Techniques and Procedures

Ultrasound beam

the confined, directional beam of ultrasound travelling as a longitudinal wave from the transducer face into the propagation medium. Two separate regions along the beam can be identified, the near field or Fresnel zone, and the far field or Fraunhofer zone. Fig.1 shows the ultrasound beam as transmitted from a nonfocused, single element transducer. A confined, slightly converging beam shape is maintained in the near field owing to constructive and destructive interference patterns of individual sound wavelets emitted from the surface of the transducer crystal (see Huygens principle). The length of the near field is equal to r2/l = d2/4l, where r is the radius and d the diameter of the transducer crystal, and l is the ultrasound wavelength in the medium of propagation. Maximum ultrasound intensity occurs at the near field - far field interface. Beam divergence in the far field results in a continuous loss of ultrasound intensity with distance from the transducer. The angle of divergence in the far field, q, is approximately equal to arcsin(1.22l/d) (or sin q = 1.22l/d). Note that with increasing transducer frequency (decreasing wavelength), the length of the near field increases and the angle of divergence in the far field decreases. Both changes improve lateral resolution in deep structures, but this beneficial effect of high transducer frequency is counteracted by the decrease in penetration. An increase in the diameter of the transducer crystal will also increase the length of the near field and decrease the angle of divergence, but with the drawback of a wider ultrasound beam and therefore decreased lateral resolution in the near field.

Radial expansion of the transducer crystal may result in unwanted side lobe formation.

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Fig.1

The ultrasound beam as transmitted from a nonfocused, single element transducer. Both the main beam and side lobes are shown.
Ultrasound beam, Fig.1